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Problem 1:
An amplifier has the following open loop gain transfer function:
Ao(s) = 105/(1 + s/10)(1 + s/500)(1+ s/103)
a) Draw Nyquist plots for loop gain for the following values of the feedback parameter β:
β = 0.1
β = 0.01
β = 0.001
b) Using the results in part a) determine which value of beta produces a stable amplifier.
c) Using the results from parts a) and b), determine the gain and phase margins of the stable amplifier.
Problem 2:
Use the Bode plots below to measure the gain and phase margins.
Based on the values derived in part a), determine how much the gain can be increased so that the amplifier would still be stable.
three projects are considered as follows project 1nbspoptimisticexpectedpessimisticinitial
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Implement a traffic light controller on the DSX Experimenter Module Seven Segment Displays
Gene Technology
Formulate a binary linear programming model for the above inspection planning problem by defining you decision variables and writing the objective and objective function and the constraints in terms of your decision variables.
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provide background information that helps in analyzing your data. You should include theoretical information for all of the equations that you used in analyzing your data.
If ammonium conversion in bioreactor 1 is 70%, determine the ammonium conversion in bioreactor 2. determine whether the cell concentration in bioreactor I would be less than, equal to, or greater than the cell concentration in bioreactor 2
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